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Ferenc Molnár, 2017 Ferenc Molnár ([ˈfɛrɛnʦ ˈkɑɾɑmɛl ˈmolnaːr]; * 1. Februar 1982 in Szolnok, Ungarn), besser bekannt unter seinem Künstlername Caramel, ist ein ungarischer Sänger und Fonogram-Preisträger. Als zweimaliger Sieger bei der auf TV2 laufenden Talentshow Megasztár hat er in Ungarn viel an Popularität gewonnen. Inhaltsverzeichnis 1 Diskografie 1.1 Alben 2 Quellen 3 Weblinks Diskografie Alben Jahr Titel Höchstplatzierung, Gesamtwochen, AuszeichnungChartsChartplatzi...
Town in Northumberland, England This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Cramlington – news · newspapers · books · scholar · JSTOR (April 2009) (Learn how and when to remove this template message) Human settlement in EnglandCramlingtonThe parish church of St. NicholasCramlingtonLocation within Northum...
San Cebrián de Mudá municipio de España San Cebrián de MudáUbicación de San Cebrián de Mudá en España. San Cebrián de MudáUbicación de San Cebrián de Mudá en la provincia de Palencia.País España• Com. autónoma Castilla y León• Provincia Palencia• Comarca Montaña Palentina• Partido judicial Cervera de PisuergaUbicación 42°53′30″N 4°23′10″O / 42.891666666667, -4.3861111111111...
En geometría, el teorema de Casey es una generalización del teorema de Ptolomeo, llamado así por el matemático irlandés John Casey (1820-1891).[1] Formulación del teorema t 12 ⋅ t 34 + t 14 ⋅ t 23 − t 13 ⋅ t 24 = 0 {\displaystyle t_{12}\cdot t_{34}+t_{14}\cdot t_{23}-t_{13}\cdot t_{24}=0} Sea O {\displaystyle O\,} un círculo de radio R {\displaystyle \,R} , y sean O 1 , O 2 , O 3 , O 4 {\displaystyle O_{1},O_{2},O_{3},O_{4}\,} (en ese orden) cuatro c...
Опис файлу Обґрунтування добропорядного використання для статті «Академія наук і мистецтв Боснії і Герцеговини» [?] Опис Логотип Академії наук і мистецтв Боснії і Герцеговини і повна назва в 3 мовах Джерело Оригінальна публікація: Невідомо Цей файл: http://www.anubih.bahttp:...
Artikel ini sebatang kara, artinya tidak ada artikel lain yang memiliki pranala balik ke halaman ini.Bantulah menambah pranala ke artikel ini dari artikel yang berhubungan atau coba peralatan pencari pranala.Tag ini diberikan pada Oktober 2022. James Wilks pada ajang pergulatan UFC (Ultimate Fighting Championship) James Wilks adalah seorang petarung di ajang gulat MMA (mixed martial arts), pensiunan pelatih beladiri untuk militer, produser film, dan pegiat veganisme.[1] Ia mulai terke...
في الوراثيات السكانية، الاصطفاء التمزقي هو نوع من الاصطفاء الطبيعي يتم به تفضيل القيم المتطرفة للسمة على القيم المتوسطة. في هذه الظاهرة يزداد تنوع السمات، وينقسم التجمع لمجموعتين متمايزتين.[1][2] ويُعتقد أنَّ هذه السيرورة التطورية هي المحرك الرئيسي للانتواع السمب...
River in Russia, KazakhstanBolshoy UzenUlken Uzen (Karaozen)Большой УзеньҮлкен Өзен (Қараөзен)View of the river near NovouzenskMouth location in KazakhstanLocationCountriesRussiaKazakhstanPhysical characteristicsSourceObshchy Syrt • coordinates51°39′07″N 48°42′41″E / 51.65194°N 48.71139°E / 51.65194; 48.71139 • elevationca 120 m (390 ft) MouthKamys-Samar Lakes • coor...
Ship of the line of the French Navy For other ships with the same name, see French ship Saint Louis. History France NameSaint Louis OrderedJune 1692 BuilderLe Havre Laid downJune 1692 Launched10 December 1692 CommissionedFebruary 1693 FateSold to be taken to pieces in 1712 General characteristics Tonnage1,000 Length136 French feet[a] Beam37.5 French feet Draught20 French feet Depth of hold17 French feet Complement380 men (300 in peacetime), + 7/9 officers Armament64 guns Saint Louis w...
German mathematician (1885–1955) Weyl redirects here. For other persons, see Weyl (surname). Hermann WeylBornHermann Klaus Hugo Weyl(1885-11-09)9 November 1885Elmshorn, German EmpireDied8 December 1955(1955-12-08) (aged 70)Zürich, SwitzerlandAlma materUniversity of MunichUniversity of GöttingenKnown forList of topics named after Hermann WeylOntic structural realism[3]WormholeSpousesFriederike Bertha Helene Joseph (nickname Hella) (1893–1948)Ellen Bär (née Lohnst...
Museum in Whitehaven, England Clock at the Rum Story. The Rum Story is a visitor attraction and museum in Whitehaven, Cumbria, England.[1] It presents the story of the rum trade and the creation of rum. It is located in an original 1785 trading shop and warehouses. The Rum Story was started with United Kingdom National Lottery funding from the Millennium Commission and opened in May 2000.[2] It was voted Cumbria Tourism's Small Visitor Attraction in 2007.[citation needed&#...
Eliezer Ben Yehuda, bapak Ibrani modern Sastra Israel adalah karya sastra yang ditulis di negara Israel oleh bangsa Israel. Kebanyakan karya sastra Israel ditulis dalam bahasa Ibrani, dan beberapa dalam bahasa Yiddish, Inggris, Arab dan Rusia. Sastra Arab yang ditulis di Israel sering dianggap sebagai sastra Palestina. Pengarang penting Aharon Appelfeld David Shahar David Grossman Meir Shalev Yossl Birstein Anton Shammas Emil Habibi Haim Be'er Dov Elbaum Michal Govrin Yitzhak Orpaz-Auerbach S...
Saint-Genis-sur-Menthon Saint-Genis-sur-Menthon (Frankreich) Staat Frankreich Region Auvergne-Rhône-Alpes Département (Nr.) Ain (01) Arrondissement Bourg-en-Bresse Kanton Vonnas Gemeindeverband Veyle Koordinaten 46° 17′ N, 5° 1′ O46.2830555555565.0097222222222Koordinaten: 46° 17′ N, 5° 1′ O Höhe 188–218 m Fläche 11,55 km² Einwohner 484 (1. Januar 2020) Bevölkerungsdichte 42 Einw./km² Postleitzahl 01380 INSEE-Code 0135...
Museum in Miyagi Prefecture, Japan Toyoma Education Museum旧登米高等尋常小学校校舎The Junior School building of 1888 is an Important Cultural PropertyGeneral informationAddressTeraike Sakura koji 6, Tome-choTown or cityTome, Miyagi PrefectureCountryJapanCoordinates38°39′19″N 141°16′47″E / 38.65528°N 141.27972°E / 38.65528; 141.27972Opened1888OwnerIwate PrefectureTechnical detailsFloor count2 above groundFloor area841.7 m2Design and constructionA...
1802 United States gubernatorial elections ← 1801 March 9, 1802 – December 11, 1802 1803 → 12 state governorships(including 1 special election) Majority party Minority party Party Democratic-Republican Federalist Last election 11 governorships 5 governorships Seats before 11 5 Seats won 8 4 Seats after 12 4 Seat change 1 1 Seats up 7 5 Democratic-Republican gain Democrati...
Sub-prefecture and town in Labé Region, GuineaTountourounSub-prefecture and townTountourounLocation in GuineaCoordinates: 11°25′N 12°17′W / 11.417°N 12.283°W / 11.417; -12.283Country GuineaRegionLabé RegionPrefectureLabé PrefectureTime zoneUTC+0 (GMT) Tountouroun (Pular:
Pagi-Pagi Pasti HappyGenreGelar wicaraPresenter-Negara asalIndonesiaBahasa asliBahasa IndonesiaProduksiDurasi90 menit (Senin-Jumat)Rumah produksiTrans TVDistributorTrans MediaRilis asliJaringanTrans TVFormat gambarDolby Digital HD 16:9Format audioStereoDolby Digital 5.1Rilis20 Maret 2017 (2017-03-20) –20 Maret 2020 (2020-3-20)Acara terkaitPagi-Pagi Pasti HappyBrownisSore-Sore AmbyarRamadan Itu BerkahKetawa Itu BerkahSweet DaddyBukan Bisik-Bisik (di Trans7) Pagi-Pagi Pasti Hap...
Enrico Sertoli Información personalNacimiento 6 de junio de 1842 Sondrio (Italia) Fallecimiento 28 de enero de 1910 (67 años)Sondrio (Italia) Nacionalidad ItalianaEducaciónEducado en Universidad de PavíaTesis doctoral Tubercolosi dell’intestino e delle glandole mesenteriche (1865)Alumno de Eugenio Oehl,Bartolomeo Panizza y Paolo Mantegazza.Información profesionalOcupación Investigador y DocenteÁrea Histología y FisiologíaConocido por Descubrir la Célula de SertoliEmpleador Sc...
Ambassador and Permanent Representative of Morocco to the United NationsIncumbentOmar Hilalesince April 2014StyleHis ExcellencyAppointerMohammed VIFormation1956WebsitePermanent Mission The role of the ambassador and permanent representative of Morocco to the United Nations is as the leader of the Moroccan delegation to the United Nations in New York and as head of the Permanent Mission of Morocco to the UN. The position has the rank and status of an ambassador extraordinary and plenipote...
Bagian dari seri PolitikBentuk dasar dari pemerintahan Struktur kekuatan Konfederasi Federasi Hegemoni Kerajaan Negara kesatuan Sumber kekuatan Demokrasi Langsung Perwakilan Semi lainnya Kerajaan Mutlak Konstitusi Oligarki Aristokrasi Junta militer Kleptokrasi Plutokrasi Stratokrasi Timokrasi Otokrasi Otoritarianisme Despotisme Diktatur (Kediktatoran) Totalitarianisme Republik Parlementer Presidensial Semi presidensial Lainnya Anarki Anokrasi Khilafah Kritarsi Meritokrasi Oklokrasi Parti...
Strategi Solo vs Squad di Free Fire: Cara Menang Mudah!